Answered: 2.Using Mason's gain formula obtain…

Engineering

Mechanical Engineering

2.Using Mason's gain formula obtain C(s)/R(s) for the signal flow graph shown in figl.3.2

Principles of Heat Transfer (Activate Learning with these NEW titles from Engineering!)

8th Edition

ISBN:9781305387102

Author:Kreith, Frank; Manglik, Raj M.

Publisher:Kreith, Frank; Manglik, Raj M.

Chapter4: Numerical Analysis Of Heat Conduction

Section: Chapter Questions

Problem 4.6P

See similar textbooks

Related questions

Q: Find the normal modes and frequencies associated with the two-mass system shown below using your…

A: it is asked to find the natural frequency and mode shapes of the system shown below.

Q: Calculate the response of the system [2 [10 H(e) = 0 Initial conditions x (0) = [1 1] and x (0) = 0

Q: Find the normal modes and frequencies associated with the two-mass system shown below using your…

A: Since you have asked multiple questions, we will solve the first question for you. If you want any…

Q: 4.68. For what frequencies will x3 = 0 for the system illustrated in Figure P4.68? f in k3 m1 m2 m3…

A: Given: value of X3=0 means there is no movement of mass m. Now writing equation of motion for mass…

Q: A single turn, circular loop of radius R is coaxial with an infinitely long solenoid of radius r < R…

A: It is given that Raidus = R Time interval = delta T Emf e = ?

Q: Given that dB = 1 m, find the components of %3D the response in A.

Q: Consider the two degree-of-freedom system shown in Figure below. Determine (a) the natural…

A: Given figure To determine: the natural frequency and modeshapes

Q: Model and determine the response of the system. Ip = 0.68 kg · m² 10 cm 30 kg 400 N/m 200 sin 10t

Q: Sketch and define a sinusoidal signal by labelling its cycle, time duration and magnitude.

Q: Consider the two degree-of-freedom system shown in Figure below. Determine (a) the natural…

A: The problem is relate to vibration. An we can find the natural frequencies and the mode shapes.

Q: It is observed from the magnitude plot of a compliance transfer function of a mass spring damper…

A: Given: Resonance - 1.10 rad/s To find : Natural frequency, damping coefficient, stiffness and mass

Q: The system y(t)=x(t)cos[2(pi)t] is O nonlinear time invariant nonlinear time variant O linear time…

A: Given data: yt=xtcos2πt Need to determine the type vibration is.

Q: Consider the two degree-of-freedom system shown in Figure below. Determine (a) the natural…

Q: y4 Consider the Signal Flow Graph in the figure below and find the transfer function: yl -H2

A: The Mason’s gain formula for transfer function is given as, Where, T is the transfer function, M is…

Q: 4.68. For what frequencies will x3 = 0 for the system illustrated in Figure P4.68? -f k1 k2 k3 m2 m3…

A: Given : To find : Frequency at which x3 = 0

Q: udej8 onvenience. Assume the following values for T1 and T2: for white matter (WM): T1 = 500 nsec…

A: To given thatFor white matter(WM)T1=500 T2=100For cerebropinal fluid(CSF)T1=2000…

Q: In the Routh table, if all the members in the 1st column are positive, we can say that the system is…

A: Routh stability criterion: The necessary and sufficient Condition for Stability is that all of the…

Q: Adjacent antinodes of a standing wave of a string are 20.0 cm apart. A particle at an antinode…

A: As per question, we will solve only part C and D since it is only asked to do. Adjacent antinode of…

Q: The first natural frequency and corresponding mode shape of the following system are 0,() 0,(1) k2

A: Solution:-The given torsional vibrating system is shown below: Here θ1…

Q: Use the Fourier transform to find y(t), a particular solution, in each of the systems shown in…

A: Given figure1

Q: Consider the two degree-of-freedom system shown in Figure below. Determine (a) the natural…

Q: Determine (a) the 14. Consider the two degree-of-freedom system shown in Figure . natural…

Q: Suppose that the amplitude of the steady-state response Xss(t) of linear, first order system with…

A: Given, f(t) =sin(t) =1/3 To find the time corresponding to the given equation.

Q: 4.78. Demonstrate that the system modes are orthogonal with respect to the [M] and [K] matrices for…

A: For solution refer below images.

Q: R3 B is Figure 3–28 Operational- amplifier circuit.

Q: Determine the magnitude and phase of the output from a system when subjected to a sinusoidal input…

Q: : Find the natural frequency of the system shown in the figure below. EI Massless ki EI2 Massless k2…

A: For the given system To determine natural frequency of the system

Q: and a spring system is subjected to an external harmonic excitation of 400cos30t (N). Find the…

Q: A mass and a spring system is subjected to an external harmonic excitation of 400cos30t (N). Find…

Q: Find the free-response of the system in time domain due to the initial conditions: a(0) = 1, y(0) =…

A: The spring-mass system is as shown below, The free-body diagram is shown below, From Newton's…

Q: Consider the two degree-of-freedom system shown in below. Determine (a) the natural frequencies, (b)…

A: a) The natural frequencies: Let any instant masses m and 3m having displacement x1 and x2…

Q: (Section B) Given the matrix equation of motion of a two degree-of-freedom system Зт 2k -k = 0 + - k…

A: For a simple undamped vibrating system, for example a mass m attached to a spring of stiffness k,…

Q: The figure shows spring-mass system. What is the frequency condition of resonance phenomenon in…

Q: 2-Explain the concepts a) Small disturbance (small signal) stability b) Large disturbance…

A: a) Small Disturbance (small signal ) stability Definition : Small Signal stability its also called…

Q: For the two degrees of freedom system shown in Figure, Determine: 1. The equation of motion in a…

A: GivenJ=25 kg.m2m2=10 kg k1=2500 N/mmk2=1000 N/mk1=2500×103 N/m

Q: Obtain the time response of the following system: 1 -2 -3 Where u(t) is the unit step function…

Q: Problem 2. For the system given in the figure on the right-hand side, where the input is four-unit…

A: The heat exchanger is a device used to transfer heat from one fluid to another fluid. For heat…

Concept explainers

Operational Amplifier

Operational amplifiers, commonly known as op-amp are the amplifying devices used to amplify the electronic voltage difference. Also, an operational amplifier is a high gain amplifier, which is used to amplify the weak signals into strong ones. The operational amplifiers are designed in such a way that they can be used in accordance with the other core and essential electronic components such as capacitors, resistors, and so on. An operational amplifier consists of differential inputs and a single output. The differential inputs of an operational amplifier consist of an inverting input and a non-inverting input. The inverting input voltage is always negative(-), whereas the non-inverting input voltage is always positive(+). The figure below shows the circuit diagram of a typical operational amplifier.

Question

2.Using Mason's gain formula obtain C(s)/R(s) for the signal flow graph
shown in figl.3.2
RCS)
C CS)
- H2
- H
:
Fig:
: 1. 3.2.

Expert Solution

This question has been solved!

Explore an expertly crafted, step-by-step solution for a thorough understanding of key concepts.

SEE SOLUTION Check out a sample Q&A here

Step 1

VIEW

Final answer

VIEW

Step by step

Solved in 2 steps with 2 images

SEE SOLUTION Check out a sample Q&A here

Knowledge Booster

Learn more about

Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, mechanical-engineering and related others by exploring similar questions and additional content below.

Similar questions

I need a Signal-Flow Graph for the element in the image below. Please solve with images and details. Thanks!
In this exercise we show that in the general case, exact recovery of a linear compression scheme is impossible. a. Let A ∈ Rn,d be anarbitrary compression matrix where n ≤ d−1. Show that there exists u,v ∈ Rd,u= v, such that Au = Av. Hint: Show that there exists u= 0,v = 0 such that Au = Av = 0. Hint: Consider using the rank-nullity theorem. b. Conclude that exact recovery of a linear compression scheme is impossible.
A system has the following characteristic equation: s+ s+ 3s+ 2s + 2 = 0 Using the Routh-Hurwitz method, checka. How many roots are to the right of the imaginary axis?b. Is the system stable?.
The transfer function of a system is the ratio between _________________ and ____________ in Laplace transform. a. Output and Input b. Input and Output c. Input and Feedback d. Output and Feedback
Graph/Plot the output step response from t=0 to t=10 with a 0.1-second interval.
Derive the governing differential equation for each system with the chosen generalized coordinate. SEE THE IMAGE BELOW Answers: 1. GDE: (5/2) mẍ + (5/4) kx = 0 2. GDE: (7/48) mL² ϴ [note: theta symbol has two dots above) + (3/8) cL² ϴ [ note: theta symbol has one dot above] + 5 kL² ϴ = 0
The block diagram given below; A) Reduce it B) G1(s)=2/s ; G2(s)=1/4s+2 ; G3(s)=4 ;H(s)=0.5 Given the values of the system; find the time constant, its natural frequency and damping rate and explain what kind of dynamic behavior it exhibits accordingly. C)Find the poles and zeros of the system according to the values in (B).Is the system stable? Find the unit step response (Inverse Laplace).
Consider the thermocouple properties you found in the question "Temperature of a thermocouple (1/3)" If the thermocouple is initially outside of the bath at room temperature (20 °C), what is the maximum temperature it will register if it's instantaneously inserted into the batch (55 °C) for 18 seconds and then removed? Use an inverse Laplace transform to find the solution. a. 32.68 °C b. 44.97 °C c. 64.97 °C d. 12.68 °C
Sketch the level response for a bathtub with cross-sectional area of 8 ft 2 as a function of time for the following sequence of events; assume an initial level of 0.5 ft with the drain open. The inflow and outflow are initially equal to2ft3/min.(a)The drain is suddenly closed, and the inflow remains con-stant for 3 min (0≤t≤3).(b)The drain is opened for 15 min; assume a time constant in a linear transfer function of 3 min, so a steady state is essentially reached (3≤t≤18) (c)The inflow rate is doubled for 6 min (18≤t≤24).(d)The inflow rate is returned to its original value for 16 min(24≤t≤40).
Please find the question attached. I don’t understand how to integrate when finding the pathline.
Q(s) = S5 + 2S4 + 2S3 + 4S2 + 11S + 10 = 0 i). Identify the stability of the system using Routh Hurwitz Algorithm. (ii). Comment about the Roots location.
In a tank heater with agitator, the relationship between the tank outlet temperature (T) and the heat given to the system by the heater connected to the tank (Q) is expressed by the model equation below. Accordingly, find the gain and time constant of the transfer function between temperature and heat. If the 1000 W heater power is suddenly increased by 25%, in how many minutes will the outlet temperature reach the new steady state value? (Note: The first steady state tank outlet temperature is 65 °C and the unit of time constant is minutes)